Erstelle einen Regelheftaufschrieb mit der Überschrift[br][br][b][u]2.3 Die Winkelhalbierende[/u][/b][br][br]Dein Regelheftaufschrieb soll[list=1][*]die wichtigsten Eigenschaften der Winkelhalbierenden (siehe vorherige Seite)[/*][*]die Konstruktion mit Zirkel und Lineal der Winkelhalbierenden[/*][*]und die Konstruktionsbeschreibung[/*][/list]enthalten.[br][br]Bevor du mit dem Regelheftaufschrieb beginnst, lies dir im Buch die S. 41 aufmerksam durch und schaue dir das untenstehende Video an. Nun solltest du genügend Input haben, um deinen eigenen Regelheftaufschrieb zu erstellen.[br]
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D4etZBylfLQsH5ZtWvIgiHfX1ytjFSbK5o/z8Qp/YnL61NUlS2bk+hy81Nc1/YWBr34siqY/5njKW6fx+MhLCwsByDZ6g4ACxYs4M7uHZnybmOK5ErDwo9HqNuuGKajmoKE2SpoEGq4mI+kd4PKzcL06ZZSj59tiXl5ZMhvfPr1z/jDw4/L1ISMXpQN09LSlMKh/EwUDsPDw1UmKeSbn/OxypmyJxostuVgegwsx2bY20OZ+sNYbuncil9nrOSqVvUoWTQv4ZERhIUbRPh9hEX6cYI217Z8mp9mvEBsjI/1G+PpdutzVK/RhI9GjsbrlwXneOnRzBjIVTc559/7L4zxottBVBOP2gFcvVnboWGjZnRpmsidt9bG6ySq3UIqvvIatUJa4ThmugKIbXg4kh7N5q1J7N6XQlyBfNQq7WfnYXjw2Sls3RVGTJ7ypCbF8/l3n1AgXx5mzpjB1KnTWL12NfsP7CMjLYhhpardSMt6imsjRhZB/sIFqFG1Ji1btqZxk4bkis3lirTJkxSfXoxWrsurg+BMC/uX0mYOLJg/n9u6daFPn94cPZrCzj07iD94kISD8UqhMSUlmfSMNGxLXCoBjUVMTCQHDh3mmmvaMuzd9zAU1T17pnJPhZGLDiDav9bdb/LAtmzeQqsWjZg55iricgXxOiKI5slU5TAdCHqCeGwTw/JiOz52HdiPPzaCsBQvC9cm8PqEjWzfb1CxyHWULdKAgJXGpv2z2X5oEYFkm4KxBlUqhFGnUiyVSkRRJM7AnysMn6n7ugPBVJJTLPbvM9m0IZnFG+NZtu4wh1LDKVWmPLd0upFrr7uO3HH5tASPfAWP1Bh0B7jWuv33ai69776b5ctXMHbsWA1Ijz6XFBpl6xQRbHFTRfxNdsXUlBREQrT/gAFqsOcNN96Y3ZyGv309FxVA9PoVagfV2ZrXXnudmV8M5uvhV+KTgpYUCyWnb0h618awvQS8QXyW7sdWAbt01Dle0vxe9uxJp8fjCylYtBNxUaVZvWEqew4spXBhH7e1KUXzxoUoEptKhEqDmlhqF/LhVUIgOshFZDolgyRunRnAtL1YtsmuQwZT5u1n/Pd/cPCwl9bXdeDBxwdQsECBTJxLPVKwYRsBzJD4wd9+/H/vhffcdbeSKh05coR2JU0tgh1yB7P+GWqxlQr5dde1pmOnTgwcOPDvnSgbvuqiAoiyJbcyHNLYaN++A22rH+S26/OrTcVxPBimqQpbSqVJAUYrBFpSSJSQA4e0QC7ueHwkxYpXYcaKFIIZxTiauJWqVRye7deaykWSMexksP1u1iuAYUo3nvRo6wKb4icp31+7e5n+kuhHOTroNwwbyxPJhr3RDHr9Z2av2sdNnW7npVfeUJX7UJykEwf/Tt1l5fIV3HjjDSoVW7JkKQUO2TXULyUmJ6QBXShU1Xi5Wx6Tyy67jCeefIqevXpmQ9P/e5d08QJEeqPtII0b1OOjAeWoUjIko6l3CTE49UtH3yrnrygVAhuPwY8/b6BJs2okp1rc+cRcDh1K4sl7GnNN0wKYJOAJ1QYy/W7tEKlUsao8C+hC9XZXX8rlNIWkO7XUpy7iKdqKE8781fDM0O9J9pRg2HsfU7NmDeVmhVbuv/fY//6rVLusZfHG66/zwQcfqIRCrly5KVy4MEWLFCFPnjyZmSdxr4SFsH//fnbv2UNSUhI//fwT+fLn//snzGavvKgAolwsWfnclTY1KYkGdasxbUQL8kcedWU1JdAMaUCJ2yOulujOihFLhTzDrax72bI/kl4DJlM4XxivPnE1BaMOuzuBqRQ/RPxGOXVK7UOLqwnfSwxfG71ehfXhCkC7ulMSWaiMT2g+h2jmqs/wk2FF887YVXz6w276PjqQHr1ux3K8rkTov2Rhlk3z5s0pULCg2hnSUlPZsWMHCQkJZGRkqJNKijZXrlwKrNOmT2fC5xOoWrXqv7az/Uvf9LiPvagAop3mUFXc4fCheJpdWo0Z41qRJywBHL92F1S2SAxUJPwDatfwWhKXSPCu6yNHrOK06vkpVUvH8NpTlxNuJqhsk1Ay5HUiAh1UHXkWEuirxIAi9+lUsda1VTky1/B1dk3oHgJQnUXTO4tkrOygoyR2lJtoSD4rktnLk7nv2e/o3mcwDz3c718xxFBq2goEadiwAddf356RI0fSoEF97n/gAQoUKIhl6Yp5COq/Lf6NAf37s2nzpn/lms4FMELnuKgAEqJRqDSv9DfEH+SyS8szd3wHcvkTdQHwhENTTITyHaECbOmpTieKzg9Ow0+Qsa9djU9SwCEd2pCVyN5gaIrfiRpqujKvoZh5uG7d8cuX+2FZrsuwTWyPjWVa+Cw/Ww74aHfXD7TudCcvDnoey+tT7p2A689nOZ2ZeUmVXADy8ssvkzcujrffeYcZ06erHaVJ4yY0aNCA/Pnz4fP5Wbx4MUPfeosNOQA5s5t9Pt91zJANDiUk0uzSCswZ05bYyMSTXpas6kEVoDt4HIMR3x/kvbHLmTqyLXHRqSrdmdkP8m8TTFzAYocp9rHsSOt2OnR7aDHX3nQHzz7zOIbHVVRXr9VcqX96WRKHNGzQkKeefJLK1aqqtSQ5/jDz5s9j3rx5bN60meTkZHWPVABvwIrVq//xec+nragl7KLqSc+kUsiOYHL0aDINLq3BtHebUzBWRApOckjWxi3SJabnoV3PL+nftxmt64brgD7rxpO5g/w7j1ZcMssju4d2asQVE5DMW51Br4GLeOjhZ7jz7ntUo5PWNMw6oPPMr0kyVM2bNePQoXge6/84TZs2VSyAzPkehkEwoIfqTPlxMiNHjGDFqlU5ADnzW34e3ukar2VYeIQ/ZQVp3LgRQx8oRp0KJ9eTNUyhlERgezx8+PU2pv6ylvFvtsNrHD4JceLf/G56dVbxiqqfSBoYvJaXD3/Yw+D31zFlynTKVausLkIlF1RS4sxSwFk7Ky+/7DLuuvMuXn/9NQKWRc+ePVXAHhkVmVkkl/rHqBEj+WnKVOYvXpgtKeyn83Qurh1E7oxMazVl3dVCsW3atqFd7Xh6tCvhFhH///aJ2xDwenCs3LTs9gm9ujXnpqtiFfVDXK5zeQggTGlEUsVBodtLnVFX+tOcaLo9/BMHrNL8MHkG4VEyMNNW+rr/ZJpZKFC/tmUrbr3lFurVr8ecufP4+vMv2LZ9m6p9+Pw+VQeRVG9GWjoNGjdi9Mcfnykuz+UtPeW5LiqAqPhDpVh1w5MEzw88cD9JW7/hg4FNJNI4yc2yCZpeDh6Kpd1dY/jiw1soHpukHBxx1c7loeUTdN+GqqWIXq7txTblTx+7D0dwZY9vuP+Rl7jz7rtkC9HXeBZwfH27dmzbvIV69evT7bbbKFq0KMLCPXDwIEeP6t6ZXLliGDFiJHlyx/Lm0Ldysljn0jj+6blUdVzJ9rstpo7BuE/H8fagO5j7qfQphAZTnnAmVaTz8Pb41cxblcjoIS2IsEXxwxV1/qcXdprvF2DogqOmv8ifAhABv+GJof/QRUyaE2TZb0vwRYe7IzX/OUI63XQTra6+hpUrVvLlN19RtkxZrrzqKmrXrk1MrlxYwSCJCQl88sknNGrYkH6PZFUtOc0vmU1eflHtICeyScV12LRhPdde3YIlXzQhxnTLduK3qOYhScfqSrpt+uh07yQurVuZx24rrj5KXJxQyvjPnqeuncvqHcAUIzYcRSHxOV4CpolXFD8UKKWYKMAV8p/sDxKBa13czMEzwtNyRGZHz+zQO+DxRi/9GfLeXYdiaX/PN7S+tQ/PDHxWBfJn6mJl1f0a+PRAFi5YwCMPP6x2i6++/IpFixepYqHK5LnblEgAvTDkRTp37pxtZg2eKd4uMoCceJuERhGkcoWKTHipPDVKR6sqnMyyCLkkyseXaoYZRtObxjLgwY60ru+mdUPM4JPcfVWFt8JwvEGsoIlPM0e0b2cGFLgsx4fHsHS13fHgsSV1q4UfZDKsISBSbqELhlO4dLryHiTgDef1UdsZM3EXy9evIswXeab2kfk+AUp6WjqfjR/P4MGDVe+KV+Iyic8CQfx+n2p4ioyMokuXLkqTV2gp//XjIgeINtYmDRpyV2svXa4r6GZdpHFJerCFSC4FN1nkI6nV/hM+easH1YonqZ9KoH/KrK4U6xxDaT8lpgSI9kbg9aWq3cJj6VZdJxjG75u3U6lCcQxLdhqp3mfoncelsCsGmKbRnvJ8SmJHht4YNnsP5+Wqrl/x2rtjaXVdqzOmw2fNYsltkIJh3bp1GD16jAKIBOgiuCDi1ZMmTmTjpo28N3x4thrl/E9AelEDRLkPGNzXpw9hh+fyyiNldF3DClPTlVSnhWL/GgQCYdTu9AU/jridYrGJeqa4iGedwnfRLal6B7ANP39s3E2lskVwjFQdP6i5NX7WbhQOl0nVS6LBk4oZDHNFIoRy4nUbt4QG73Y1nuSJC1wDOOjclZdez//GvqRLmPTzD3jOkkaXuFZXtLhCuU7ly5dXG21YeLgiJs6aNYveve/hgQeF9vJPzDL7vPeiBkjoMYwbO44vRrzAV29UcvPAfiVQoIR7FEAgkCEA+ZKfR/egUO5Dqv7gsXRG7GRHUAp6QTFwiTEy2JsgMYRBwVghHqr1HqnJ2EYEE75eTp1alSlXyo/HSVNdjZChXifGLrGHDspPcchn4dVUEwzmrg+nZ/9fmblwCQULnB1GrSwqR5OSmDtnLlu3biU9PV25Vn6fj2rVq1O/fn21o5xx0JN9sKGu5KICyMkYF2tWr+GOLm2Z9WEtDK+kRSVg1kasQgExT8tP7Y6fMemDOymZb5/qOJTiXIil+2fPVTJLHlsGXAp/SvhaEYz5YhG33tAEH5IFC+BRvRUQtGN5+pUf6HHrZZQuGcQISI3FC6IX5TKBdULg5IDUYBXmsYT3XlKMAjRoP44hw0bTuvV1Z8X0JBj/Pw2rkLBviDrm0u/PygnP84dcnAA5ASn79u7l6hYNWPBRLfzhXi34psh+4t1oVROIos6NnzD6lR5ULxuvWbVOGIS0n/7kQcraL4Ya6kSUKottxTLi81n07lxDy64ppq+BJbI5RizdHviCR3pcT81aaZjBNAxb+uH17iEMYa2y8ueHLhzK1dsEJKNlRtKh73zK17meV15/5R+b2v8JeWf5xFDGTeUBled5YfhYFxVAdO+SRodWgtLxwaFDibRoUof5o6oQGeHXM/WUWyP/rpOXjjeaJh0/ZkC/G2hdL01R4wOmgdftqNPUdO3a6JVer/YhnSmlMGhmkGH4+GlaIgWKRVC3fJhys5S+lJr+apKU7KfLU9O484bmtGwm2ima72SSDogSYoiKL5/vsoVVh6J2vzQpWGIrSfh6eGPsLqavjeXHyRP/kwLb/xjV//ADLi6AHKcg7o5VAg4c2MN1VzRj1oga+DyGat5TQpyqSUqZPJYnjA53f03z5rV5sFMRDBGK84oLdfKVUgfnkjK2MGw/huEoWkhqMIr+Q1byzH2VyR0jZqy007ENMWqHhGS4/ZFZ1Ktcksd6l8Kv2hNtbNOP6QTVZ0j1XIJyy8zAY/swA34cr9RUtDSqAqdpM2ulh36vrWbewqVKWijnOL07cFEBROnOZtILQwBx+OOPVTzUqwPfDW2gs1dOUMUfOrXqmpvhYdB7y9hxyOD9pxphWEePMWYzdwxdGlTvkWq3Kg4ea7NVQbb0cpDKoeRIHnz2J0YOaavjEcdSDVEBQ6r9PtKDsfR7eSFbd+1g6BPXUbag0ErSVeutEmowwHJVDQWA0h8iQhCW/LvrFsretO1gLG16z2fu4vnExgp/LOc4nTtwkQHErUy7rpY2f1ELHMvSKc/zxmN1sZ101boqNi+q5TohJC20FgvW2Dz95iy+Hd6eGM8hMMQB0lpVoY7BzCA6NBbA0PKl4hqp2MZ2ayweP5t2wtBRU3i1f3t8MhNQXis7jfwyINUM57WPVvP198u49YZK3NOpMRHeeBzhX6lSvlZgseX/VYwiu5BkoA1sd9c5kJyLFt1/49d505VIdM5xenfgIgOZtSHdAAAgAElEQVSIbnINadAq3x8PN7TpwM1N9nHTNcVxHOk5126TqmCrgF1U3W0OZ+Sjxc0fMm54ZyoUPKpWenFjhBV8LO44lmcKxR1K31dldrRCo+JMSUuuCRt3WBxOOED9qoVdWSALUwUSYvziMuVi9qoUnh82Azsjg0d6NqNZ43yEG0cUEEJHKL+lqTEmtmli2EEOZoRz2W3zmT5rLoUKFTo968h59cWV5tXPW1Xn1A4hRmunBalVrRg/fdCcQrGKI+vuBjrQVTGEEk7wkOFEcl2PT7m7x9W0bxrlyvV4tXukAmPhS4XSsHICrYaieVWCOPm75lFlxieSEFA97CIOoa9Let6DtoVXZILwYXmiOBzMy8df/86nXy2gWAEPzzzaisrFHHxWiipaSsU+YBj4bc1Iljq/UPH3pkTQotcsfp01X+0g2U3aM7tj8KLaQfTDkFVc1y8EAJ+8P5oxI+5n6getMC3JBgkYdB1EdhLlvgiQbB+W6eHV0RvZuy+RNx5riulJIWhFYUrrq52GqXYI1eqn07FKKkiKjTo1q+oZaveQiUwZEJCKvVY9Ed6VDDGzjTj2HvawcOVefluxiw079nLwUBKBNIfkIGQ4uQmmStB/hJIlIikYF0mFUgWoV7c4dSrlIdabhm0cUS6aJ+hh08FI2vSdx+z584mLi8vu9pjtru/iAoglMqLgVSgIEki3uOqyq3j6nrxcVjVCuT1asj9EDNQavhY+vI5wqDws2xRB3yfHM/DRrrz72Vy27EzB65g0qJaHp3tXI1+sqDPqzJSDH9sUWommy2sZBQGeZKBEdjSAiANt2wu/Lornh5lb2LIvg9zhERQqUJjSJUtSplRJihYqSK6YaMIjpMpukB4IKo3cg4mH2bV7N5s2b2Hbjm3s2X+YsIij3NmpNp2uzEOEP51JCw2ef3cjcxfOJyIiItsZYHa/oIsKIGKOPtsgaEqmx+CTj8cw4b2H+HZ4G3x2is5XqXpG1qBbK4h4pSJueDlqxdLu7i/Zf7gwT/a5nXqXViA5YDPmy4n8Nmcinw9rR97IRJUi1kVAnyiLut3hkh2TIBwSU1P4ceZ+Pv1uJ3uPRFG7Th1aNq1PrYqXEJ0nj6qw63Z35QhqkWs37aybIYWOL8G8jpPkVCmHE1mwci3vDB9NybhEPnn5Cnq/vIxEKjJ+/PjsbovZ8vouKoCIfakuQBN27tjBVS0aM+q5ptQrF8TwuIW+TDr58UoMwsmSkHnltnDufXoGn4z4mNgYKfTpAFyIhK+//yFmxlyeuacWSk1LpYsDGlyKjhFGQno0Lw+fxjczk2laryG9unahQpliOI5QT4TDFIYpzVgKHNIq606YDWkvKHlUR6ulK7Kl+oH6fysodREP6RkmbW/rwWV14pjy6yY+Gv0FDS9rrBMPF0iF+1yh6aICiOpHF9G1lBSuaNGEhpUcBvWtg2kkuD3qWbNCx/RyJUYQkYd0Yuj91DQaX3477a+6khkLf+O90WNpUr8+9/a4hYPJadx2W2umjelClC9JZctUk5QHklKjGDlhBZ9/v5nml99Anx5dickVoWouSoPX7ZFXU63MkGavawYqzazlRVUvl0oEuMG+np/gxjhebI8A0mDY2K8Z/cW3dLulK/0HPhMSZD9XdnXBnOeCB0jWfgaJChITD3Fz25uINv5gzEvXEe2PJ4iFVwLzzA49eaXEI7onQ2IGmTg1bV6A/q/NZdyYMRTKE8uhI+mI4smrQ0fQquVlNKhZmxtv7cSEYVdSIOoIAqkguZm9IoXBw36lWo2W9O7VkzyxfkxBamYRMpR+DhFUsvKt3O7BPzG5UB0n9E+y+UllX6KoR556mQcGPkHVGjVVduzCYEade9xdFAAJibotXbqYvvfcQz7/XkYMaU2+qATtrqislpiVS9NQ06U0I1bSrB7Dw/sTt/D6RyvIl78MX378Hj6PuFXSTWfT48EBPPbAfVSrUJKOt3Vn9MuNKJYnmaTUCJ59ez6b9kTwxMNPcEnJwjrRLFR5tepL8B6SJHXpIZpkn4W1ezx7N+v/aTyHgKaV4D2Wj+3x8Tz3+nA+//IrEBG5Yy879xb2Hz/jRQEQGe7y5JNPMv6zT2lRLoz3Xr4cn3lYa+bKemv7lHFlBYhExZbtJyPDw2NDVzB3VTrjxn7FHb26MGn0B2ClYZkmvR8bRLmyRbm/1+2qc/CG2+6kWAGbqCgPy/7YTY+be3DT9TfqFls1W0SnfaVXRP7U1yA0Ep0ClnYnrQ0cormEiI/a0o7fCULhuXa4NH/MYtDQD+nQ7U4lvSM/99gWiNuWc5z2HbjgAOLqsity3749Bxjz8cd8POZD/J50+t9SkjatyuEz41VQrVZvjyUv1YRBNYxSB7wHj/r4bPJOxn63jVY39aL/o48oCsqlNaowadwIIn0e9h9JoVefRxg/YigxfpM02+SW7nfx8aiPsFISiIiMwufVAbo78C3TwLVotRT6TJUlsw1DpYuDiuYSwGdFqlS0EBPVTERL2luFcxVUQ33k9Tp8l8KihaWKjTYJ6fDEkDf4ZPzneNQkKJ3hynGxThsboaTGsQ3YOVYGPrNPyw7vUlnaDEaNGcmg516hZFwkN15VmJuuK0zuyBQMdLuraYepCrRosDtIwc6LZdn8sTmJTydvYfqSFJpe2ZF+D/aleLGimp7iQO1qVXj35YFULFFI9ZY/984oSuTLze233kRqWjrvfziCB+67G49koji1aIECjUtqVFOtHBvTTmfFuk1MmzGHTdt3kDc2L40urcVlTZvgDfOqjJjQ5gXgquKupeMVQVG++sCX3uL+AQMpV1G6IzU0cgBy5oZ5we0gurfCQ0Z6kEULZzPkub5Esov6VQtyaZVSFC+Wl+gYP16Ph+S0dHbvOcLKFbuZtmQba7ekkqdwdR599EmuatGMsOhwNcLAq1werzLAQc++QNK+LTzWp6eE7qSocSIW4aIsKPGMRyt9KLNUGaY/fzgh4zZtU6mapBsedu4/xH133Ue92nG0vLwEJaICOKaPT6YdYf2uFEa//jZpipKiafbKrZIqvmqzDbB+5yG+mzaD5195MwcaZ46J4955AQLELcplstltEuLjmTZ1mlIi37VrI8nJR1TPty8sgvwFC1C5ajWaNWlC1SrVCAsX10YX57KqioT4W/EHE7j2yub0f6A3TerVdt0cj6po588TS0S4D0tmhHh8mLaMXftzkKgpU0q9JExV9vfFp3Bj19u4o1sdCpvxGOE2cbG5yLBM3hq5hGs73EaXdu3dYqZU4yXPJhwvybY5EDAZ8No7vD9mrJ53eMY6JmfJsi6Qj7ngAKL7MXRgm4U2qIdPKm9S92fo7JFbNJdVWfq/XQKjbpE6lkiSWCEk4SZs2Xlz53LPHT1pVKcGLZrWZ/vO3axetYpXh7yAx8pQ55WYQHaJkx/SbShUeJ/qOxn/1USm/jqXhrUuoWDR0hyKT2T9ptUkJaXRuEETOt/UBjPgUbR7KXTujT/Czt37KV++FOF+D+99NI5b7uhN+UqVXQZyTtxxNjB6AQIk5Hlr0mBotJn21IV4qANXjR7XDXL/qhm+7r7h9owIf0rqCBpLumotidh5c2Yz4IE+dGzbitKly3JpnVp4naDrjunXSIfgSQ+hoCjCpAaspVQdbTyGHzMosUUGpuFXeNczCNPx22EqRXwgKYUbOnWietkYNu1NoXLVJlxSowaPD3g6p1J+NlCR5TMuSICEFv/MXUD9Retc6RFnoVf8mSNyrLc8M8BVIwRMJbcpx/oNW2h37TW89NRDNGtQi8OHj5ArKso1TqGv6x0s1JH4589MdhBHxRICADXSUwiNMrlWvCaP7kgMDb8RQR+JafyWyYGMBO6/vzeP3NaIJVuT+XzSZqYuXEBMZKTK3mk6iYD/3Aprn2XbzBYfd8EC5M/urjZDfRxLe4YmyYZ+pguGKgBWG4zDzs1bGDtunJqkJCom8fEJ1K5ciRce7qPedHvfRxn51ot65JpLA5Gc0qkVSEIA0gG9duE8mmYSTCE1w1Zynl6px8i4aBWKBwnKDoPNwt9W8eUP3zNj7jLGfz6BSxs1yhYGdaFdxEUFkP9/eFl3i9C/hpqmtKLh228O5Z133yaQYlCmTFm2bPmDJnVr8NIzj+Pzpqs+kRtv68PXY97FdFUWQ5opf8dYMrvYDZPk1Aw++HAEc5eu5sCRZPLljmHoS89QJF+sCvbVhF5gybJl+CNysftQEqMnfMPkaT/nuFZ/52afwWsuMoCcWBHIGkRnyTa528uC+XPp1e1uPGEGDes1Z9avv1K0YDSjh79GpE/mrAcIWibtut7NjxNGqiq2qlxjqR6SUCHvz56Ldp1UdKG6AS3H4O577+Ouu3pTvlwZld5d//tqqlxSktwxUUrCR3YSiVhWr9/AG28N5UhykFeGvkPd+g0wxf2T6D3nOKt34CIDiDbgY3FI1nsZ6gR0KRmOTcf2N3NptWZ8MOp1PB6bCiWL8v5bLxEerqnmZtDE8hi063oXX44eTrhHt0RJsB5QEj3HXLpTPTWVQJB4wTA5GJ9Ar/sepWaVijzzxCMYkhVT3HeTvfsPcOjAPkaP/YJe9/bhkSeeZ+bcOXj9IueTUw48q8gIueIX0xBPNzHlBhshcqBWNpRfQj1PTDzMzl27Wb7sN0a9P4EuN/bhhdfvo3vnttzZtSM+JQWq08BKr8Hjoe9jT3PPXXdSqVRhZaZCRAwaotB4coBojm6IqesOwxSR7IwgcxYvp2nDBkoGyJC0rohSOybDPhpDvZqViE9MZ+nv6yhU6hIefexRd37J2Rz6/G+Y2n/zMy+qHUQ3IR0jYMhskAXzFzP5x6ksXfobu3ZuJ/lIBrbtIW9sIfx+Lw/2fo7Xhvena4fL6HzDNTiW7mWX5KukaYXiMW3mHH78ZS6vPDdAuVn/nwj4f+PIWqPR8hGifaL7PkTVRK5VBeyKRiJcKz/9B73Oi0/0w/KEc0WbG/h+2i+UKFFCp55d0P43zTD7XvVFBRDbtkhMTOT77yYx8qOR7N61H8PyExGem7wxZSgQV4T8saXVrAvTE8bsRWN4pN8z7NqzleEfPs2oDwdToXgxDQ8xYhFpk7/bNpe378Y3H39A3lxRKs2rgfI3KYKhl7n9KJq4GFRZNIk7lM6tYfLYwBcY1P9hfpq/iG8mz+CriZN0rUXxuUw9zDbnOKt34AIAyPF1C1XLU62l7n3SnhRLly1g2JvvMXvWXKLC4ihasCaF46oQHZFPAcJS9QOtW6VrCLBo1XhuvrkLxfKVZcqcz5g5+ytGDx9CuaLFlXsV9KXjCURimul89MX3bN66iWf636/qGOGWRxEJQ4G62//nOlVS+BOaZLhyx0wnA8v0qkA93Ekn3VTNtmqMgaFYvAZBX4DhIyfS+LI63P/gUzhmDNVr1+KV15+nUMGCYHmFkpxznOU78B8FiEtqP95PcZEh7onuBpS06E9Tp/DykDfYtH43ZYtXo0zxOsSEF1fkQ0jXBiwNU2rUQIbWspLDMEnJ2MPyPybSr+9gfPiYOf97Zs6awJuvPkXl8mXxSwuvdJ9LS6ztcGuPvjz+6ENcWqUsgVD/e2Zfh/pQVxBI9LNkxXenVznSs6hL+GkY7N15kKk//0L3Hjfruoqj536sXLOWQa+N4XBCkKb1u7N+62y271/Gr3OmEJe/yCl038+y1VxEH/cfBciJGZvQLuJ2BDoG27Ztp0vnW9i9/SClitSiWsXL8Tl5sOwMd3fRhTmlmmhJQ9EJIg1i9FjMXTqamjWrcU2LLmAFWPq7uDYjePfVZ6hZsaQasJOOjc/0sH7zPu5/+Am+nfARXo+jOhF1ETCzg1wBMjTWTc/ekcm0HiUUp8Bg2/R78g2ee/YhosK8mDKWzSMuncmK1Zu466EXubz+7cT4S6gdb+m670hmB7/OmUlEmOx+OcfZvAP/UYCEbkGWLcTFzJHEw7w4+EU+H/8theMqUKNiC8K9cVqUTWWrQpG6KyuqMk1uYO34XdkfzZGSWCDDOsTP8z7gji4PcEmZ6lLLZt2GFYz/7E3u6n49XTpcryjnah45Xj78eALT58xhzLBXCfPIvqDFFiSe0Clmt3KuWC4GB+KP8t6I0XTt3JHSRQqoeGPw28NJTU0mzOulWpUa1Kt/KWGRfp59/lV27AyjZoV2qgFR9h3bE2Ta/GG0v/kKnnn+hWM0E70N6huVkwE+Y8z8ZwEizUVaK0p3cMvx89TJDHzqeY4mGtSqchV5o8so/VxllK6OVCi9eqxRI2Q98qc7ilkpIgqgxA0y2Ju4jGVrJ9Oz232ULlZd2d2+fZsZPe5t6tQoxhOP9CHMZ+A1ZNK6wcCX3mb//oMMe2kgfq/ORGk7PdY+qxLFHoNud93Hrv2JvPLc09SqcokmSxoBUlM8pGQkMWv+Ut4fOYZ0kfQJRHN53bvxeqIwVdFQ6jqimLKDBcs/4vNJE6lcpbI7AyUHIGeMiixv/I8CRHx4ESnQRA1J1z4/8AXGjBpH2aKNqVqhKVhROrMjSR7JDqmsU8BVLgmJM4SaRsSIdcttSD9X/m4Y0gSVoZjx+w6uZtGq77it891UrVBPzTtPDyYxauybWBm7GPP+UKLChdclczxM7nxwIJE+i5cHv4DftPHKPymqiN5DpNqe4fhYsWo1ufPEcu+DD3HVlVdzX68eqk1X9jepy9heL9NmL+ap596mUb3byRdWCkNqMZlFSP1p67b8RKp/G9N+/VnDUQ0QzTn+6R347wJExA8M2LZ9K7269+LATot6NdoQ4y+MIdRxVa/Q4wFUnUGNIwit5nq+gV7PxVeRnnDhlUeCmeaKOIgxBxWwZM5g0PBw6Og6Fq34jMubteSKxh1U05XE9t/+OIYVK6fw9ivPU718cdUjnmKZdH9wID47jXdfH0J0WCge0QAxbdG/EkPXLlj80QwGDn6F5avWYoR5ictdgPTUFOIT4wnaXiqVvpIKJa7Q1+SIUkk6puPXItyOg+UE+HnJK/S6oycPPvxApoJRDkj+GUSyMUCOd5y1IWlXRUUIQYvxYz/jhadfpHSRulQqezleI1I1FP0rhyEZrwiSUvezZPUXFCgcww1t7yNvrlyYTiRr/pjHtz+O5KZOl9OtYwcibJv0lBT6DXmLTbt28uqz/alUopQbFwRxJCgxZZfKIgTn8ZJw+Ajr1m1m94F97EtIZOynP1C0QEOqVbgKpUB3iup8QvJWZi/9iG++n0jValVdVyu0M/4rd+WC/9D/AEA0u1ZiDbXqG5CWls7dd/Vkzq+LaFr3FvJEVlBJqFM28P2DRymjD9SkWidDBdaWc5TfN85gz4E1tGl9O7WqyWQqD0fT4/l4/FA8JPDUI/dSqVI57ECQocNHMWnyNJ546D5aXl6fDGRsmtuE5QJE3h+04LH+T1G0bAUSjhxi0aK1xEZXp0q5q/CaYar3XcYanOxwDA8bd07nUOoKJv88mZhcuTNpNDn+1pkZQDYGSCj9Ego2HRzbYM/enbS79nrs9Gga1e6I14nFYxrYlrhcuqp8UqWEM7tH7vBLSQqoQEKRQhzSOZT0B4tX/0DB/IXp0bUPUf6CKiO26vf5fDlpFAUL5KJnt+upXrUqcxeu5uU336JW1QoMeqI/cXGRejinmmSlK5tSOzmclMILb3/EnFmLKFeyKRVLX65cOc3rEoG7rAzk47+QKeqQ3jRmLPyYMpXzMH7CeEwRkVCzS3KcrTN5/NkbIFm9LAdmz5pJz+53USKuDtUqtsCwozJHVp5tUBx/M/XIAqWyrkiNOsgXvAStJNZsnsW23WupX7sRV152JbljChEkg5Wr5vDbyqXs3r0NO5CGPyKC3Hlys2/3Vi5vXJd2bVtTsnhhwvxe0jMyWLdxG6PGjOePDUeoXqkFRfJXUZV0lSWQ/0zpijy5oWvBOT+pwf3MWPwJLa5pyNvDXtPzTnLwcSb4yO4TpmSgpowSM3l32FDeev09alVuS9G81TOzTtpwJe74s+anM7onf/ImNz2rsmFyHlcYQpEVZTexSLP3sXHr72zdtZLiJQpSv25zypWrQWxEtMqEBYwAlh1k8+Y/mPj9OFKTwjHMAMFgEh6ZEGV5CAvLT8lSVSmevxI+T4wqz6jxBgIO6R0JMS1P8rW0TIUE7mmkBvbzy4JPuPzqerw59E3CwnNmg5yJNWTbHcSyMrQyoO3lzp53MfvXhTSqfROxUaVUNkqCXENNdhKrkRUyBJJ/YamUzxahOflTpYq1qLVSPxGioGGTFtxPeiCJyIg87NizkY1b1pES2EeY34ffZxK0MwgEJLsWTfmydSlfvBKWwrSJbUl13YNp+nAMrxrrrHcriXuC+nsqjthf9Ze44nNSwTcMUu29TJ83miIl8/DVxK+IiYnBlNmFOazGv42VbAsQ+QaHDx+lV49urF2xjWZ1biHSW1ivqmpElOt6yMqayZwNpXFP7qf/7Ttz3AuV7ohLpZKoWgqKEjykY1rw44oRHMw4jNe2aVXrFuIiihEU/pRMsQqkkpGWjsfjJywsCo8ppHY5wlV1XVHm1RxEYeRKpk53s0vQrkce6LhHV/v1aLiTBulKxV2E5fROZzseAk4Sc5d9TFJwrxqiU6dOnRyAnIYRnFeAOMhE2ZA8p1iLDsjFHLZs3sTdd/bk8AEf9at1wmfkypwveMpAXLlBATB8yGgntcKLKLSr2H4a9+ZvvTTDtvj293fYE5mb3EmHubxQE0rkv1SF8Wr24EmPUHtsSMdLUXdVsiEhaSNxsaXcXSsrIzMrhV7eLzGHAMin6zcKuDKkVO6p7Dz670ErjVWbv2fb3mX0uKMr/R5+lLBwodUIY8C9/27H8fHJdT0F+GI+zitANEco9EhkxZMHYjJ//gJ63tadonG1qXpJKzxEYjha8VxT//6q99pm8/Y1lCpRHo/MAnSnQP0bD9oIBPhq1asciowmMu0IVaOrUr1ca+UqCUXr1IcYnxi9/k5SOT+Ssgc7aJM3tphr8LpvXW9fYvDiTobU3/XsQ+1ehg6d7QrtIqJT7IjLZgTZE7+SJWumUrhYXj7/8jMKylhoN67R4x9CknnHKDF/9Q0u9H8//wBRT0XLfIp49FtvvMmwt4dTs3xLShWui2FFqmBWXBChpOsHeeo4Q9Kav634gYoVqhITLh13fwWoM3/MTtDh2yWDSfP68QWOUjJXRRpVvpE0mStyyo/NygGT2EEKh7B241Qqlm6Gx4xQbpZ2H+U4fqiO3m5DZ9ATdTM5JrrxV92njVsWULpUVTxOFKYPUoMHWLh8IvFJm7izdy8evP8RfBESswhAtcyR/mxdd7rYs1/nFSAhnSpZIRPjE3jg3gdZtmgjdateTVx0eRxbS/6rEWNKb9blUGWKiv6/BerZ5gEWr/qWvHljuaRoC5d/9RcpoDPFiG0yaclL7IqLIiwtmQoZhWhc6xZwwlwX6GQf7O4I6jvpCrllJLJy7UxqV2p7TPhRhSAhneCQW+WSKlWsEarKy2YsoxaEfxZQ906se/PuuURG5KJInppK9V6NBjIttuz6jXVb51GwcG4GDHycK6+8StVidPzuun05ADk/ad7MKQtqtTKZM2s299/blzCnMHUqtyHCl8cl9oWM6xgwNKfqFDuIuByeAEvWTMTjCVKz/E2ZLsxfZ4FOHyWSRJuy6DV2xkbhCaZTJi0Pl9fupEcqnDJXEPoOrrSpYbBt3y+E+4pTIE+5E4Lx0AeFXDJ3R5G5IZ4gv2+cT/my9VRBUfHPSM90K4+kbmLd5gXUr3KLLjS6mTDhqAWcRNZumMHWvYtp2LgBQ156kWIliruMBDdBcPq35IJ6xznfQaR/W1KNCiSOwQvPvsAno8dRsWQzypdqgh304DElvenWG9TCL7+dGNT++XOQHURAtHDVF3g9NnUqCUD+pd1DuYcmPy9+g225wrDtAKXToriy9s3ghOv56Kc8xOCFECkDDZKYPnssVzS9A49KKUucIUeIf6VjC90OrEc8qHtiWBw8vE7NTi8aVyXLLit1E4OAdYQZi97livr98Jp+lxwpqWWdwJDiY0pwL3MXfUuavZsut9/K0wOfP75t+YIy+dP7MuccIIry7Tjs2rWLW2/uSMI+m0urdCBvdAlNXVePxg0yM/1sCTklgBd3S6gTJ6+b6xGW4cxdMYaY6GiqXdJaraxBS1KtZ7/jzjLCmLX0LTZHikRokJJH/VxbpxuOHYl9XPB88gcjiYf1237CsWMof0k9TEsyTG69RQXloeJkKOaQXUfuk05aWI7FglWjaFStp6LoZ6quuIKlM5c+R50q3YgOK4wpgnaiKq9iGz1NV7EDzCD7Ejawcv10LM9BXnntJa6+prXq17+Yj7MCkKyJyONuZhYXQ9XzkDRmkA/fHcnbb75J6XzNqVC2Hh4zyp3Pd2I1/PTrGTql6zDtt3cpV6IqZQpcRtCTwcZNSyhXqu7fyICdnjlIZDRj1Tg2++JJ93ookuBwXd3uYERqQzUy9A6mdoWQoZt4bBPHDGAZBkfTdzL/t2+4qmkvDNt/rC/+pJciK4RqdNGulJnK8t+/o2yJ2sRECmNYaiHSyyIf4LBozViKFqhKsQI1VH+7Su3KDmRKw5WlxjQowW015iGDrbuXsHLjFC6pXIZ3h71HqTJl3GuXRSq0yGQOuzu9G/Yfe/VZAQgEXMMLrXBZISPZJ93Uc+TwUW6+qSOb1+2ifq325I0qgSm+utAj1IoYIhpmVWA/vTtqOlIqy2DKgtepX60t+aOrkmzvJP7AEYoWrHB6H/Y3Xi0Amfv7V6xzdpPh95P/QDrtGt2BKb0lSl09lIXKmtL1Ktu2BTwem7m/fUaxQpUoWbh+5s5wqv1G/1vI1dI9IQcT17HrwGqqX3IjpuptEe6WuFkWS3//ggh/BJXLtNWFSJEpVT0w6WrHCWSkk54RICoitxpEKsF+auAgi9ZM4HDaHgYNHus9uqsAACAASURBVMyNN93gDjp1wancy79xg/7jLzlLAHFTlplVpmMiCtJ559gWP0yayEN9H6VwXFXqVL0Wr5FLJac0hV3MLLS6/rM7Lw1QyRlJTJ33Gtc2vZ8IX17WbvmVUkVqE+6LPeuPS6580brvWWttJNUfQd59SdzQ5G5MJ+YEC9IGrW1b3Bwde2zfs5yNW36jaYPOeMnlijycaufM2rYrcYqkgk2CzlGmLx5GyyYPQFAoOrLDGMrNW/bH1+AkU7tiD/CkcuToHrbvXsOhxN0kpx0mwzqoCJaNa9+KnzgZVoLpCShh7pVbv2Pzjt94bvBAbu0qgb4LzosBHYpkrfN66rczHuJ5HDCyFJkc2H/gIH3u6c3qpRuoW6UVBWIrYTphqp/6+Dx7aPfIGpCfgYtlOGzbt4Y1G7+nZZN+BKwkZs//jhaNRUJHNGzP7iF1gxUbf2ZFygqSI3OTZ88hOjS+Gz95XGq6O7BHcatCBUFxr+BIyhbmLPicZo3aExNRAmy/UknRXZAnOWTXUdVv6cUPVeEFpkF+Wvw29atdT2x4WSVZqlO6QVau/54gKRQv1ICVa6eQnHoAnzccjyccj9eDZaWTlpaEzxtN7cpXUyhfZbBk14/C8SazdvOvbNw1l4nfTaRSlUoYEh+p5MFfJSHO7r0+H592VgCiBssokTQ53AITDt9/9y39Hx1IrvCS1Kx4DRG+/CIVqIPETBGD0G4TQlnIoPQrTvcQv3vx+gnYVjoNqnZh8655JCQcom7V1jj2vxBwGg6/b5nDksPzOBydh7h9B7i+wR1EmgVUyuFYMc/tf1e1Boc0O4GZ8z+lbMmqlCneQNcwbJm2GzglpV0v4Eq0V/O33PVIFFsWrP6UmMgYqpbpgCF6XaIybxxl6dpvSUo7QPJRC9tJIFd0PsqWrEWh/OXxGvlx7HSSUw6rJrCD8dtoVr8rMeFlMMhQLGPbk8Ks38ZQsUYRNYtEp+lDNZPTfUL/rdefFYBkfmWXOhLMSOeB+x7ip8m/UqP8lZQsWh2sGLfxSFZA8WOF/hDaNULgyLpynj445DpsJ50fFgyhdoXrKJSnLD/N/ZTGda8jlxKL+xdWPNNh07bFLDg4nYRc+Yjbv4c2dXsQ4y3uVv31OXXDkhAQMzA8Kcxd9gXRkfmoUf463due6WL+VUo6BDr9p05r67aATbvms2f/KhrX6YVDKr9vnM7mbSvJmzcfRYsWJ19cIdLSUtmzZxc7d28mEEymeJEKVCl3HX4zDsdIZu6SzzhyNJ5WzfriUXR+v+qd33lwCfOWj2fpiuXkzZf3opE5PUsAkdStNu6Vq5bR9577SI4Po27VNkR58uuGHdHRzKzRSp/0ibWNrIF5yHU4/dUmMXkLM1a+zzWXPsqOncs4cGQHDWt0wVREvrN/SMZsx+4VzN37A4dyFyBu/25a1ehG3vAyLllRV8x1o5WoN6axZftSElN3UKNiO2WAaghbpqKjUEb+CsihijoEnWR2719DasYRrGAGew9spXaNlqxdP5eixQtQs9ql+P1+PFYYefLkITomPyLXZVk+1m9cwi8zfmTPvg3UrdqefHmqcCR9k9rZGlbvqhYYNSPREA3KeH6aM4IXXn6ImzrdCoYUI4UtcGEfpwEQvcpnXde1aqA72NK2ePeddxj65ghKFqlHpdLN8Th+vPi0fpPi+cjMPQlO9WxvvWpmBjD6TqtUoyvVc5J7L1iTYZaiNiirr0exWvUMwsV/jOVo6hFqVrqBuYtH0qhOR2Ijy2Da4W5H3p/vTKLSHlJs13VF19VTaWP9b6pjT12fnNdUrbJB02TXgWXM2j6J+Lz5idu/j6srdaFAdCksmTeogBnENCxMSfXiId2Kx2tE64Lpn7qR+nz/f0hMIfNHJH7zkWwfYvZvH1O7Rn4a1KxKUkaQvfsOse/AQVKSj+LzGFxySRnq1avH7i3bmDprFnsPZnDd1V2pXqYeaR6DsKDFuInvs3TNDJrWuY3cMUX4YcZblCpWl2qlr8jkaDlmCr8sGMXVbZvw8msvumnmU4Djr/IM/xFcnQZA9DfKNOdjc5XVz++9ty8/TZ5G09o3kCe8jBJfDk1PQkh3rpsRol8o90qtmqGgPnRHBUmuAvVJbqKqdZgyWEYXvcSWpNkoSCI/zHqDapWuYsOGFRTIl4/q5dorkTV17X/La/v/6xGBaVlFNRdM92dIQVI2QVFT3J/4O79s+oojuWOJTojn8ortyR9TCg8xeNyqZlAAbUpjlIEnaKphncIW+PPmpRMBcsztEpawV8mdJjF7ySe0v64699zeFbw2HktHPQrAqtc9tADZBEwfhmWwZPlaHnziBW7v+jDlSl6Kx5TZIxkMfq0fUb4i1K/Vll8XfEyZEg0pXaCWLtwaspQFmPHbSOo0uoQPRgxT6eGL4fjbADmuGKhoIsck1JcuW0an9p0plr8MdiCDhCMHCFoeoiLiKFO8OkUKVcIkWofl6r2uwSq0nBiMh1yvUwXp2p0L7WfivtiegApG9yauIy5XWQ4n7uTKhvfrOoubFMgUizrlkxVghz5b6gV6apTUV+Q/rbElv2s1+JRgPBt3LmHj9gU4pkO4MI+DYXjIRfGStShbrCrhntwYavfwai1EJaKg76gAJJOb9qfXlRWwetJUcvp25v72Oc2bX8IzD9+rhr0FZIcSQrCpx7RpELtPTTJjUhaRhYUwPvj0U0aNm8qgx0eBV56JlwXLpjD5h++5skl3dh/YQqH8FfEL4dKQnT6I4wkwfeH7tGzXlCEvD8qSfLiwYXJaANG54BA93VWZdWDAow/x9YQv6dD2Gh7s05NgRoAjR5JZ+fvvjP7ka/bugYZ1OhLuz6/SmOpD3N0jRJk40X376wyWHuoshyQ0kzK2MW3eGN0IZBlcXq8bUT6pKotJZuAgvv7JQRdaozVNQw+wOUYBd8USxK1SU2ePsv/wZtZtXcnRo+upWb0UbVu1pErFsuSOyY3jBFi2ZiMTvviKZct3EpO7GGWLVadovgqYRGAbUij8W9uZ3mFdZUi5/j0Jq1mzbhLPD7yPRpdWx2MH3DYA11BlnIKovLgqjnrgnABddnGHqdNnUaVqTdp07skT/T4iLk8edav/2LKcT8d9xDVNe2AS586Ul3hI6iwiU3eIqXM+5M1hL3HtdVdzJCmRlOQMLMvCsoKq+Cguo8/nIzw8nMiISMLCZVFwKfP6hmaiKSSYF/rBif+fXWD3twFy7JvpOEF5yI7Dvn37aH3FVTS+tCoDHuxLuFdGCWS4npNJimHw/OB3WLU0nnq12mA6ERim9JR7M90L1Qqh+hFCBhyid//5bZI1XRqhdCXAIoPDzP7tU46kbsPjRFK/5s3kz11GzxnXvX1/SViUzSy0mksa1l3f1QVIClWKfEHjMJu2L2XH7lU4wQTatW1Opw43UDxfHrWCOx4b0zYJpAZYsnoljerUYs+hI3zz42S+/nYGVkY0VSs2onC+Wi4d/a/NQGWpXJaB8KemLXuTT4a9QMkCsVqZXsVFkB40ROoXv8oA2wSVLp2edRJIT2PMl99xR5dbeefDD2hx9bV0vv0enuj3AfliCmJ4DX78dQILF8zjyobdMZ1cSlrVY8gQH70Q7j60jEVrvqZx8/ps3ryZ5ORUYmNzkT9/ARX8K1DaDkePHiUhIZ6kpKMKD/JvJUqUpH79etSv34DSpUvj9R9zz7K6mNkRJKcBkJCOrUstwuHAnt20vvpqmtWpwoDHHlW5dylQSddb4tEUfvhpOl9O/JGde3arnmw7KBwgH15PODExeSlaqBz544oTFV4QE+FjhSbDhgpRJwtCLAw7BsdOw/Gns/yPyWzfs0gNrmlU60byx1bTvdwSOGSuWqfOjGkJUtMVgXDVS0wLS+aiJ61j7fqFHDq8jaIFc9PlxtZ0bHctPtOruyBFjMHnfr5p0vfhZxn8/JNE+h28HimKBtTU2/Fffc/Q98ZTtVJ7ShWs+dfocF+hgRskPT2V5TtGMGnU25jBAI7XIBgM4jPDSA4k8v3kuXTs0AbsoCo2/jpzLk0aN8JnGtzf/ym6d7mNtRvWsHHHPiZNmsGLT44iwhutOGEDX3mQfLnLUKt8SxzbxJSBPqIq4bPYF7+GJau/J1+RSDp37k7nW28mbx4BKFpwwt2x5DqVkr3sJrLCmCbBQIA//viD6dOnM3v2bNauXYvX56XlNS254cYbqF6tOmFhYUq/y/Wb//Z9ORcv/NsACY26D0Xpe/ft49orW3Bzu3b06tIBrIxMt0ECu6Wr1hKbJy+x0ZFarEBNpAyQnp5B0tFUtu/YzoIVG1iydAU7dx0g3JeXYgWrUjh/FSL9+V3DPoUbIjl602b1xp/ZsHM+Xk8EDWt2Ii6irMtOdbClKOmRuotWeA95iH92Y5WLJbQXD6SmHyb+yBa27l5B/OGtxObyc83lTenY7hqKF83ncpm03E/QtAkPilenqeiyq3W750FGvf+ayth9+dUMChcrQMP6AlrofudjJKVdQp1yrU6Swfr/q9MYt0hLS2HdjtGMHfkGfgL8r73rAI6q3P6/7bvppJCEQCAEQTqIPBEeTYpUARGVpgQMSBEQUUAFQVoEAX10iII0ERRQhKcPpQlSFJDeCVLSe9ls3/+c8927uwnd4Z+ZzOzO7KTs3Xu/+93Tz++ck19YCB+/ACgcCmgVCny/9yAKs9LxSp9e7IekZmZj4eefY+a0qbhx6zaGTZiK5s8+jR3b96J9qz7o+FwftgYuXz6OFes+x3PNhyBQW5nvg0w0q60QB09tQJXqAZg+82PUa1RfDCbi/sAUILk/icq+lVsziy9kZWTixIkT+PHHH3HkyBFUqhSJ/v0HoG3btqgQElwWdP/Q13hoBqFAKrlrJGjzi0zo+FxrdG7ZBKMGvya6cjziizdNQbPGHcjNz8eZ81ex4+d9+OPEBTgVBlQKasgaxs8/FAonARrJbieDQ8GER2HeC3/vwaW/9yEiLBZ1a3SGry5cZJclUSTMfMm7YMfYjfkSPa0lp9vpQIExAymZV5CWcwkFRckw6IF2bVugfbuWaFC9Cgx6g1TEVbJLISkplpby3A+lCnEjx2PVkgWcrHOadPjw84WoGV0FDWo+ibc+TECzJm+ggi7qATsmAR25opLg/ypYrVYcPDMP/922GGqbA3sO/MlM1q4lQeSVjOGdtuA/aFi7Lnp2ag2HSotPFqxEgK8ab8bHoe/r8UjLNqF758Fo0rA1R+SM5mLMXzqa27c+9eQLDDgms6rInIujZ7/EmImj0K9/fxfs/W5RN7mEITk5GYcPH8b5c+eQkZ4Bo9HIPgr5JUGBgVwDX6tWTdSuXQdVq0ZDrdXCbDYjKSkJO3fs4He1qtUwKC4OLVo058FCwpIXDb49Ge4Rye0fH/7QDCJfgVR6906dEOyjwYLZ06DhB/joDCLuXMAV5FYMNPfYbHXi+o3b+HLDBhz54xSMBUr4+0YiMqwGKoVXh69PEJxKDf48sxXpORcRGVYfTet0hcJm4CgTw7aZLeShlrQ2Mp+Ef0MmkcVWjPyiLKTnJOFW6gUUmTJ4DnpUZDA6dmiO7p2fR8XAIOiIqcgJVUm9pDz8lDt3XEyapcLvl/q9hu/Wr+YwLvkkhKh9Z8psHD12Fc807YdgdewDcoEexVFSnkmsX4ndf87Hjk2fwqBSw+rUYMAbIzBi1HC0aVIPNoKuO1QYPXEaYmpE4+1hr8FqV+CTxSuQk56NSlWr4cedhzHx7QRoKaqoNGPFqjm4mXwLHVuOgJI6VVLYFzkc8Fi4PAFt2z/HGlM2nzwJln7Py8vDokWL8Pvvv+Pll19G+/btERISAjVP6BUv+j696di01FRcS0pCaFgYWvy7hYcfSj3D7MjIzMSsmTOxb/9+jBw5Ev0HDICPj4/rXGXNJA/PIE4nbA4nZs6cjv07tuGbL5ezJKdRA3LRzaOyqVsWS7giKYHMqTiygR1KJN24jd2/HcLJMxdw5fot5BYYyZqDU2mGWuOD6MjGMGhC2R/QatQuBqHIit1uhcVihNlsRGFhHgrMWTBb8qHRWFEhUI8qlcJRu1YtPPOvpmjwZCz8DFpYbWQqCvuZWI19DGmQDgeUqGHdHbYFhQHEOLcTp8/h3Nkz6PfKS1BzVSD5KVZcuJGBUWPno/Uzg6Gy6aXk4z12jBswUARI+H3cOA4WwKHHvuML8cXi91A5IoTNxrScIrw8aAgmjB2Fzm3bAA4TbE41Zn2+FJcuX8O0CeMRGxPOuY9jJ5Lw+uvjUa1KLWRk3MbmbatxI/UialVtCl9dFPsLuXlpSM68jHGThmLYiOGunr6lpTgJylWrVuHMmTN47733ULlyZVckS5Q3KDhZmZycwseQY5+ZmcnX8PHzFdqkZk088cQTCA+PgFanlZoBCgFXXFyML7/8Et9s3Iinn26KgQMHon69elBrNGUKs394BiFY99FjiBvQFxtXfIao0EBhj7qSeg8wSO9CC3Y2e1zynomhZGMfKZrEvrYSVruDw8epadm4cfsWbiTfRkpqGvLyCpCfXwizxQab1Q6FUsFDaHx89Qjw90NYaAVEREagckQkoiqFo2JoBfgafKCl8QMUdqb5GqJeSAR5pWwowUgoocnTqe5T/qB02mBR6HiwzeSp0zH1wwnsGH/74//Qq1MXqLUW2KDDoOGTUavyi1A4AjymQN2NSWhNRAhuxDOV86qUPth97FN8sfhDREcGw2axcBntyYuXMO796Rg64BX0e7UHYDdx6PfPc1cwY+58VPANROWYKtj722lUq16LzZ+M9Juo8WQ1ZGYXIiczlddD2kOr1iMqOho/7/qZTRyxH26hQL+T6fTBpPcx9M1hqF2b0L0lczmpqalYsngxfv/9EOrUrs0RrJiY6ggICGCTKz8/D9euJeHYn3/i9JkzUKtUeLVvXwwePBgK6qYp5YfoJzHUb/v2Y978eey/vv32WHTq1BlKntz1//96IIN4So6WzZphQK/u6NOtHTclI5dU2N//9FUi/XgHlEWwjkcykTN0cp9aSn6J7oqy2hUJMjIHJMlLURWXF0JhSzpWalHKNSjCc5AMAWGYeTSE4M+JcO7TJIJLwZhBNCgsKsaqr9bi7RHxXCu1eN1mBOj9MaBXJxw4dhITPlqCzi3Hciiawqj3fsmrlntVkXYi/JQZPx+bg91bvoRBYcXpy9dx9dJVdOvaFodO/413JkxBu3bP4qPxY6ChzvEqB8w2G/746wr+s3QZsgqN+HhmAqxWM5o81RiVo6oIoVNohMNuhVajQnz8m3j/gw/QsFFdAQ0qVfdBmmPixImYNGkSgoPdDjUxCRF/YmIivvvuO0ybNg1PPfUUtBpy5hWSdhDEn5GezibZb/v34/Lly0hPT0eRsQhNmzZFy9at8cILL5Q4N0ksMtEuX7qEDz/8ELdu3caHUyajc+fOri2kHMz/x+u+DOLJHN9s/AYrP5+DzV8spQ5WEgSBHObSRP7wyxTdSaTvM7JXvNhrkOiWfQlPWpJGLrPzws0LHFAptByDJ7OLaq45WS+NFnCfkWiMcjQiOy48H8GC9BLXI3Kge5JXIifp7oaLks8s7oHYLavAhO+//wFx/fswTiw9Nx/9Bo/CW/HxWLBoBRrUeZHb7zh4bO39GMSjvRHfI92TEzmF53EhZTt+WrMMTrsZe46dwc6fdqN7l46YOWsxAoKfQHL6DcTG+OM/0z9AkI8el27fwvRPFmH5fz7B8HHjUbFKbSxPXMkMzI0xqLuiQwWHwwaj0YzWrVvi2PHjUv6opDlJa1i+fDm6deuGqKgoJlqOTkp+xujRoxEREYH333+fk4Zy8pA+NxcXY+eOnZidkAClSomnGj/F2of8FT8/P34axHx2m53nLNarX99ND7IGk1T72dOn8c6745Gbk4s5c+bg3y3/zdrbFWJ+jMzyQA1Cq6ToSeN6DTBz0hi0+VddDofSjAxiDp7wyuPMHt3EYjCEixpFcpCYRpxJIl9JenPrUCmBR2AKiuyIIZvS1FipfIj1ggffuc7EGkNq1clPlNBicrd2gmkIcKLQGjKGiQ58gGRSEKJWCb3TDJPCB8bCAgT6auBQCgRz7z4jYNFGITaqJUL8qPG2aExB2uzeLxmLJRrCCTi8DYdOfInXBrXCq53bw6HWYMaCRfh1z2kEBMaiZpVn4KcPh9WajRMXtqHQdgOD+r2Knh1aI6SCP/IKLeg3ZCQUPr6oVbs+7BYbigryUFRoQbG5gEtuLRYLzBYT5s1fgGdbNIefP0UO9S6bn5k0J4eTf7IfJkewRo0aheeff56lf2mTa+uWrfhswXy8+mpf9O3bl0O5nvAaYiRKON9OScbtv2+whmjYqBFatmp5dyZhe1eBM6dPY8aMGUhOScak999Hhw4dmGEfZ3Pu+zKIaHqpwO8HDuCdN4dg++avoaJ6Bgf35feQ925J/PD64/5HSnJdSCe5kzpJagYOyibIw17tXsx7bynuOYeDNCabcm57zaV7KF/A2CpiCMo+O6yASoPl679Dm3bP4I24GWjTfBDUyjAelcBOP2eddayJZZwYz0ikxBtpFrsZVosVRnM+jNY8FJlyeZwBYbC+Xz4bOl8dTE4VXhrwJrLybGy3c6GVJEwocUeQG4NBD7vDjgB/f9D0KcpiU3i1QYOGCKsYBh9fXw7fUqKOIPEUjiUmoYYae/bsQZtWrTFyzGhUrVqVNQILm1L+CBHj3r17cfXqVQwZMqQEQZPJ9cEHH/D/yCQLCnKXPNttNvx+8HesW7cW58+d5+Rh/Xr10eTpJqhTpy5q1KiBoGABgykhe0v9TfPlz545i9kzZiA3Nw9Tp07FM82a8R67+6/J0+plG8FtuDxIrj9Qg9BFJk2YCF+HEW/G9efprARpEBAETwTVo2uQ+5G3MHncQ5ul5jRSxOyfMkZphvBcs/uz0i6H3KjObZK5gYBOpTDJaAwDjxZw2gncji++3oIv1m6E1aJFnZptUb1yM2gU/hKT2EQDBBonZ8nHzfQzSMu4DiNH2fKg0Fqh0eigN+jZsfXRGHD57Eks+PQjNG1QHyqtBolrN+DyzXRMmjwdwaGh8DFooVYRfEfaG8lkFOPrRA7IxdUcpbt7XkEcCxTmF2DylCnYsmULoqOjMXvWLDZlhPB2n4vMohHDh2PJ0qWuXInMRCNGjGC/Ii4uzvXASFuQj/LhBx+gUcNGeOutt/DvFi14PTarjdtBJSVd4+z79et/w2gs4qQlhXojIyJQpUo0M2x01aoIDAyA3mAQURWHkx1+uiYx/Lr169jcK4H/uk+g5V4UVYJBHE5ZBonD5c16sUdPjI17BfVrVmUCYIubN4lxtJ5P5GEp94HHyW1GWWgzZUp5BrEyDxHgeapSttUd4qHkWj19EDmadreF3a1mQw4esEHIbXOUUBD2yWEnEYIlq9YjqmYjdO7SAQmzZ+OXHUfxbOOeCPKlXsGiLsbhUCHflIrg6AwcP3WQRhDizaFvomPnrqgQHOjqSD94wOsw5mZhaFx/JF2/ga3btiMwLByr1m+AzkCj3ISgKm1alMA2sV8m8hE2u501BX1OGoSI7w7NIHETEejWrVuxbOky5Ofn49VXX0Vc3CBEREQygxPm6srly2jc5CkXzdD/ly9dhuCQEPTp08e1LkoIDo2PR7fu3fHGkDdg0Os5/Ltu3TocOnSIzaMGDRrwANLY2FgEBgSK8K8TvN6CgnxkZmTydy5cOI+rV69xRI1Mvn81bYoOHTugVq0ncfbsGUyYMBF16tTB9OnTUTG8oljDg1L/d3n492UQ+fjuXbpi0vDXUDumMmfNuc5Dig+5Gwc8kOYf6QAOvxKuR5J9HH3im6R6jFKncikC4QvJpiGrWE9LUA5Jc1hSUrtSiJJZjrLIVF8vQS3IRCBistmdyM3N5be/fwDCK4bB14eaS4sOdnRFi92JFV+sQsMGDaDR6jFh6gwMGvYWfHy0DBHZ/v1OZCQXoHJ4bYQGV0NEUDQUCh/kFafDqj+NkaOHISszD//5bD5SUzLRqXMHDB0aj5gasTh+/C9s3/4Drl66iJDgIHTv0RutWreFipCJXPJHsBonCooKOddAUlh+U8iVEnTFlNV2ONiMMhgMPEyHCKtx48bo0qXL/e12J/mhFpw8eQpr1nzF0ad69eojPj4ezZs/K+UmJM/R6URKSgoWL1yEGbNmus5LGiFh1mzMnj0bkZUi8deJv5DwSQIqVaqEl156CfXq1WNtKTTUPawRGRHs8dNoLEZWZgbOnjvHpt7x48cZSdy2TRsUFBRgy9atGDBgAGsqDYMkH60h9wNNLFrxsPh4VAvxxdDX+/IMcKkaQvJQ7jc175F4osTBxIYZ2XmARs8OpKm4iJNHlG2nXAfFxKm+miQI/b+oyMi/F5mtHG41FZtY6hiLjWzP0zEWGw20IWeUxqE5QHYwMQQxEv0uv+hvwSj0EiJADrgx0zmd0GhUnGvhgiKKvjgUCK4YztBvMrUMgSEw0DF6FbQaPXz0fjDofRAQEIiDh35D1s0i1KjeFMEh4QiOMqFn7+6YO3cu6tevjS5de2D9utXYt3sPYmJiMenDD9CsuQS9oKy2UgmTyYZlSxfh5vVrvJ7g4DBEREUywZFpERoaBj8/8jEIHKpiG59MMHpR9IoSngxVp3ntLBzE/EV2sCmIoFbzfZC5UkITkflVWMhMMnfOXGRkZKBjp+cxZswYRFch7ejExYsXUaNGLJ+Dzk17P2XKFGYQ0lgUAiannBiImLTEi4QiRybv9HlcVo0k1FyMxNB+wVhk8pF5uHPnTqxetYodeGOREeHh4Vi4aBGebtpUfqwPRZwPFeb99ZdfMG7EUGzZ8BUq+GihdIrOG+4030Nd65EOIvTrvEXLsOW/u1E1JhY2m5kftFZvgI+vD280vYlI+adGwzBqrZoIl2oSdIJQDQZXjYJWZ4BOr+fjSaJSCrhrGgAAF9tJREFUqJIIgGsYfH35p06nF06rTssPmM+r1jDD0LmMRhPDJfJyczjhRbDvAH8fNGjUGH6B1NeKY56wO5XQ8IAQCncCv+76H5e+BgYFsVbavOkbzP90AbIzs9Hzxe6Y++kCmCxWXL9+BfM++wwFuVkY/PpgnPzrDDZu+hqmYiMGDYpHv36voFJ0ZQ6Vkuagp0AEmJ2Tg/y8PORk5zDRpmdkMBFmZ2chP7+A75cGhTrsFCSgug1iABXfHznodL+0l2Tm0P2qNGq+3wnvvsefla7lYGJ1OBl0unDhQgYeBgUEYtiwYejapQsHAZRc+uDETz/9xBEuihpOnjwZYWGhGD16DPsdMtHLxFFaexDB04Qus9nE6yc/hdZI2oD8D1oj/S3DYaQTik71AJJTUrDws8/xww8/oCA/H71698asWTPh40cFfPfRVrJ4vF9fLGHJUMUZEDdwIFKSLuOz2VMRGRLINRYi+i/s/sfrolNeQolR4ychtFot+AWFYurUKQwlYb9HCvPdi+NkCywp6TqqxVQroVXlz1YsX4kunZ5HlegqJcKSBIuoWLEiSxyXxIId+/bt5+NatW5dwsQ7efIMbiRdQfcePagAg+00q9mIBZ8txOtD4pkYaG+OH/sDo0eNRFzcGxg8JB5OlYI7Gm5ctx7z5sxDi5bNMXT4ML5G2q1MBAb54PcjR7Bj58/o1bMbqkVXxhKCj1y5ihpPVseESRPRpnVbhuScOXsOt9OSEREcisDAQPj7U727ihGzZK1YrdT1RPREJg0qa0i3xyY+I5Ii4SGQ1wpmEi1pIDXBeDTQ6nTQ6bTQ60nQ6BhPRcxF3yXQIXXp/2rVKhw9+gcioyqha7eueL5TJ9StW5fPee7MWSQmrsT8BQskKV6SamSft6iwEAcOHMTBgweQlprGwYqQ4BCOxpHQspKWKCzgqBUxULVq1TB85Agu1LqreeYEigoK8N2332LZsuWgyNfKlSvRoFHDB4aE79QgUkMElRTWZFyU0wGLFRjRvzcOnT6Jlzv1QP8XOyIorALUrN7EBotu4+5CWGGgSJsg11+zky+5xwT14NimAharFemZ2fjjr5M4euxPXLqRgczMDOzadxBr1q7D/v17sX79evgHEOcrUFRUhCFxcfho8hTUrltXZJopzCp1jqf1kOO3f/9+vDv+XRFhkZcimVDkwI0aORKhIaGuqA59b/PmzRwpadasWQkepFqGgwcPcjhT7lBPx2/fvh07duxg0B5JZHpIZO6NHT0GvXr1QueuXfg8WZmZiBs0iBlw0ZIlrM3InMjMyMDokW/h1KmTmPTeRKgNajSo0wQnT/2FpL+voGqVKggIrIDOL3TGhZPn8MmcOTh0+DAaNmyIdWvXwtefujiWrNgj84lyFnIiT84PsBklSW4XgzC+TASDmJEkcCGZoSSZ2Rez2fhNZiv5I8QQ1avHIjAoUIplSs07pEz57t17sHzJMqTcvIWw0DC0bd+Ooy2jx41joeEOtEidyKm/2PlzWL36K8RWj0Xb59qhUqUo6A06ruKktVIInBOCSgWbyPQMyESkClZiVJHXcvsYcgWQ8EoFts5ktmD/z//F9LmLMHTwKxgYN4QjkAqlVD0p+ShyjPauDCJDuOVwpzAbipE4Lh430lKx669ryMkrQFhQMNp3fA7NnmmKKlFRCAoIgF6rYUwPfYccelqknZxIB1hFGovNyM0vQFpaOpKuJeHshQs4df4s0jIzuapQr9Yi2D8QMZH+uJRuxu7Df0Cj1WL5koX45puN+N8veznGLwp1lOjz0ksiDJkwmyVc6RdphKlTPsKmTZtK4HdkqffG4CFYu3YNgxM9VS5FVmrVquUaeilLpmPHjnENw/Dhw92ax+nk/xEE4787d8LgQ8Vf5NsAvXv35ujK8DeHu8yUNwYPBtXTfLvlOzbnhLPv5GjXimUr8N3WLVCoVVizZi1e6NqNzbDNW7ZgSPxgtGnZkok+PS0Nk96fxNJ6zZo1aNy4kRTNEqRHBFz6TT4b+V+kRehts1k5c02/E6NSgRQxB5mAopRWlNPapGPoODonmXQmk4l9EYoskSSnKsKsrGwOCFDki+A5fv5+CKoQhDCKIimVOH36FLq/0ANz5s6DTi8qQinanZ6ahi++WoOXXu6DmJhqyMnKwoF9e7H/t99w7XoSCguL+NnYLMKHJG0WEhqCmjVrosnTT6N3n5ckFpAEcqkgDuHsRMyVhLMoQs7OzsG6davx1ui3RcKbyxYkIc+EIJIYpRjETngNV28D4Z4KzFLxzUtYP2MMlApCiwag2AGkFhQjNbMAKVnZyC8sYtXH4VkiNnKypCgP3ZTA09hBpjPZumQ7BvobEOTni7BAf1QwaBGgV8OgpuWLruOn0oywVYjF0pUroVApsDpxFZauSMS2rd8hslIl1kQUI1+5YgUSV64EwWFin6hxR93A1StX8NrA17Bt2za2jWV7mpgkJTkZY0aPwYaNX7OW8VTR5Ey2a9cOLShOL9mr9B3KDZA2GBo/tET31AMHDnB4cceOHxEUJJxPumeyv1u2bMn2N70ogNCrZ0/eg63btrlscdroVYlfYPbsWVi4aDGe79wJmVkZ+H7LNqQkp6BB44a4ePESn0toNycT6pTJU1iqazVaaTIuxTKEb0a+mOxHkXnE1Xs0aVeqHxcmFVUQ0lvARuh4+lv+jPaEnX3Jv5N9M+63pVKxacN+oFbD3yUfUKfVMlPQXl+6eB7dunaFRqPne9frNPhq3To8/a+mSL6dDIvVzP7g3r17cC3pbzQlGEqtmjD4C2tBpiNhAUiGP4XTpXA1Ra3YvL0jASAEtQjFS/0K4UROdj7GDuyJxNWroQuNFglauXafTy8mBEhBC1dGibK8TkauSmYSoVTloS17Vn2KK4d3w0abRSBFhxmUJKM2NAT1psQhsZONuquTFHIIzcGXUygFY9CbbFspNqRUEoxCKjiSuJ7b63AkA9zZb8/5ZIQ0bI0F8z+DSq3EipVfYPnSJVhPEr5ObWnznNj+ww94b/y7WLZiOdq0bXuHJjl+7DjeHjsWmzdvQkVKIHlkhffu2YNdv/zCsAVPBqEH0K9fPyQkJHAWWo7mkJT9eNrHnATr0q1riSgPQbQ3bNiAXbt2CXPT4UB2djbjlxYvXswaiV7Jt24z2O7j6dPRo2cPsV7JxFn9ZSISps/BuxPH45WBL8PPLwA2sx1nzv6Fc+cvM1xDzmyTCdShfXvs+t//2Cm+a+bZRTqyUVX6J7P/HXt293/IqWwPk076l2t/JEJVOmzIzc1Hq1atGXrT5NkWMOZn4+Sfh7hf2oqViWjeppUw0W12OMxmaKn2QxKstKTiYjNu3byBixcu4PKVJKSmJiMvNxdWi4X9ET9fX4SGhiI2tirq1KmH6Gox8A8QXTxLgD2IPqWJEe+OegsRRVcRUTUGAybPg12tZ9CtC5jqYsRSGsThlPPj3AcDVKPGU1UdJqwc1x8qsxEWp4oqHNhJJ8agI0t26BDcJ14CzOiydaX/y5+KNjTkgohWOnJAgONjTmJDK+wqDbYcuYqYpq2wZMkSOFUqfL1+A2ZMn4F1G9YzYpRBcQR52L0HI0aO5MRWrdpPltAk9PDI/EmYnYBfdv/qci5lhrhx4wabaq6HLEEqyOamY0gyupiKQr92O1JTUhBZOeoOpiIzjBJe5GMI21lgjSi6VL8+ld4yFAEZGelcPETQiBIvJ5CQMAcrVyxh6d6yzfMYM/ZtNKhTg4WHJxOTX0QhzfHvvHPfriHy2smPkE0kYWbZGDZvMVvYAuDQNzV9sFLoWs7Cg5tcazRa1hQELqweG8s8dUeCUaJKDpLbbOjbdwDOHNkPP18Dsh0q1HyyNoLDI3F072+wm03Y+ctO1vpKxvbRlxxIvp2CTZu/xeZNm5CWepsw72xZ+KkV0JL1oSPUADXdtvNkrSKTBQUOmppFw4TAEaou3V/AgIGvo0692qJ/GTMxaY8sDOj0HHo2jIRDpUO3Ye8hqpGwEAjCRMeRScaNQFl5iRsS5MmetnuKE+kEwkEZ/z6LtQmToLJZWaqzZ8FdEoVdVxob5Ym+tSvdFR7i+JIvbsnpioKJ3AMTFYMWqVWnEjYFsP3IVVRu+AyWEhJVocKmzZsxccIErFi+Ah06dnQ5qadPnuIGAWPHvV3iQjITrVyxEmfPncVnn39eQovIUZ7SsGk5fCgTgjv2LhbqIhAJ1SwXVHEVHd2Zhz3PaFW7cHqJODlvU1QISnZR0IEy1WTT51BYtjAfmzZtRmFuHgxKJedzDMFh6NqtC4YOHcrROVrrysRERsWSGfgwID1iePIdyDwihiVmJqQtRbrIXGPAosnEzEF/y2ul+7GYzcxEwkm3cKiZSpEpwRceEY6Y6tXRs2dPSX/Y8eXqDfh48jQ8/2QI/vVEFJJyrPj91EXcLLAiMLAC8gsK4FQ6cPTPwxxeX7tuI5YvS0Re2i1U9NOgVnQ4oisGIcRXD51WxbRHqGNRsCP8BRKM7GRDCTNB9802XE3NwsXkTKTkFUOp80GPHr0wZsxYVKkSgV9378GG2RPwbGw4CxulfxiGTF0A+JBJTBWpgmwEQ5VmEMaakEYgXSQkOnWVPbRpOS78up2hD0oHQd1FGFCMRBO15VKq5o7aCblexBPfdK9EuGwx8u3zLA0nTz/i2mmFFlsPX0T91p0xb/5ctn23b/se74wbh0/mzsGLvXsL6cpf5j5CJRjAZWU4ndxdowVBpCVpR0QgR2tEIpGSkCZ+k7Q1F5s4j1BIRFxYwMRMREY/KXwoCJ3eRfw7vckhNpvMXPBD56RrcHJO0na0vyLnQLkW8g200Gl1MPj4QOOjR5hWD61vEDKzb6NWgA25mZnYfS2ffT16USJu0KA4XLp8CV27dWNwnzu5KRhXToIyk5PNKpl88rMi/4jojCJBLOpojQxHEf6izND0O0trs8ijULDFQkN3pGQtMZfMNFqtBiaTGRazFasSl8FWXIi4Do0RqiqCVenDhJdVbMfhK8m4mFYEs1WB+nXqCCc/OxVPRfmjdnQkQgxKaKlhHQU7qEyByhyYcAgJLXJNwrUgi4WQEVy76ZqIbFWoUGRx4OrtdPx5owD5JjtatWuDJ+o2QsZvm1EzlEw58nXVqNv5FTTr+RoHDOwqAgq5TdWSGsTupCbhotmyUyVUjcWErz8eBWP6zUewU0upiX/wp527Z4iWnxwRczpghA7f7T+FsDpPY/2addD6GrBv3z6MGBrPsIUWbdpzmSdVzKWlpiA9LZWd6eysLH7n5hfCWCgkNhExmxhSXsDmpAADbTBdT0gmAuVRBpqcTkqWkTNKNq+vry+bGSQ5fQP84evjCz//APE/f3/4+fnzMQQzoWQWReHIJCAzheYkiiQnDamhgaUiYy1rLmJaRrvx/QMnjh7FrkUfMcHQ9NqkHODIuSTcyiuGE+JcCo0GZgeF46VwrZRA5JthqqLYi4iUiVyDlLeSJDEJPIEQEKYqa1Mp3iNyXG40rOtRunJRosmeUP3u44hwqa1pzQo6dG9WF0ruleaggVqwK6mZtgVmqHEuvQjHz11Gh6b1UcWHwrgP6ws9HFGxCQ8nbhfYsOtUEjLzitG8RhSaPRkBNbWpcihg0+kxbMYyOAMjJNlK2l9qEFLCxJLQim4Xzg7jrSR8NXsCVDZjqdbVD7fAf3oUSRoRfhMBOlGkpYJJ5Yv1u08gNCYGX2/aCj8fP+z69WeuX25Qvz4TvcClUbaYbGZBpEywfgId6+fjy1gkAukRHIMI39fPX8phyNpTrFwoJCJYd1rNEwvGMBT6XJ7cK4kRGad1r/v3oKmSjjUTHkl04Z/t/OF7nPh2BcINWsBhFpPVlGoUWoFLaQU4ePIC1FodtKKpKb9EtEnF0BKS6PS3LyECWGOJ/5NvQ8fQT51SrJ/ukfJIYv+Er+NqXyroX+Q8JI6gtlm8R/ScJI3lCWMx2ax4IjIM/jRnREFlzSpQn2Nq/0TQf5b+lMvgrRV5FHHXj+8lQK9qqOxWWNUGXE7JYqBorfBAaBUOmEmDqpQIqdEAL4+fJnWsF5O77hLmFbKDIll0Q0qHFed378C+TYls/z18u8zHc4OsSVkqiYY9sk9UDBW2HDyPInUgdv78EzZu2oTY6tXRpUsn0fxNTkSKp+d2Xkvg2N0PgqsM5Xp4qkzkXXC4HjoRAhOBZIo5bALEKJshlJMRTSJE3oAcXYpeWRwOybyycdRFNrXIhLPb6DML48TknITrGKtCJOTsFpz44wAahygQplNBRS1UqQUQ+4G0NxrYqRWSkvaHNKAIaYpcmXwf4lmQdhF0Ld+3G/0gT7RiwpfNVIkh7lZL6fIb3bGYO/BabJ4rVVDZndyN3q4k55ein1KUlKOUtC6ROBbRUCoXcGPiHgcVyWKNAazU9IxMM+q67wDUVMPjsLG2cDjUGDhjKXQRVXiH7umkS62axWY7HTiwOREXf/lW6mwuZz0fx9Lvfw4BpydmFflQ4V+Iv0mKmuxK/PfEVWTaDQiuWAmTP56KikGByMrKQVq6iBgRLolCgvkF+SgsKEQROaEmwvSYmYjl7DDZ4A4b+QfCF6GZijw1i65FRE/ml2SekB8hkoASwUlZaNlx9DQQCNgpJwH5XqSEoEsyk5PoIaWJ0LnWQkGWMZldFBp3oHuz+vBjlI2oiBQ94iniQppGlB84FCqX/yd5XyU22EMc3BFVlEMnnhEp15fvVzt/P/g4R4NEFQoxp4hUUkGZBE9iJpcNORE9clsMj4++RB6E1kJVo8KZt7H5Kqb72qQ+yQq7DZ3HzUJk3ad4P+/OIA6nkyrbqBhVOG9O/H3yN/y0LEH0v5KiNm6T4/HdSOkzydAA0hrkf1CJL6lo+pucKBtPatJjz8kkHL+eyvRp5xnhDs65aMl0UNNPBf+uVimhpy4dJLX4p4LNC3KUyTdQqxTQSMk1DYHh2ASRwJBKuzhWSrAJc4QIWKphJ0Jg4i4JfvNkFvl3+afU3VgKFBCzSRE8hvhTfytp1ALdud3CLGGjyc3sU4izsJZgQiOio725U/q61nDXoTwivC7KjUu+XHrGo1dA6WM4mHMPz1TMWmRcsByXZB9EjOmWhJ5rXJ8IwYqJwI/XxJI8WLY/WGBR8TKPw5BrmWxQQQujQoehc1ZC6xfC04EFF5TOpDODSFXYUuKEOOvI9g04t3cnVd67YMX/f6whzkwcTu086cbUTjFm2k7dFUl1S3P+xBxyAZkwW5WwKRXQwwGtWiswWRIhyVXrLvtWMjVcxOoaRyIwP65iKOlZ2WXHkTWYyxiXTJc7d4LlIhP6vZs9yM6wW1JLYUWpnoUkGK2bwuTcgE6hYnOTnFy5Zl4QqDAiRPRRHitxt6dz77W4ifIuQfj7dXSRp/beJcko9pCuSR0EVGJ9nAklTef2seg+hYQX+TARtXycLzEDXgw8IiHvYEErOvJIkTCfIHQYMAKRDZ8Bt1gmRpUy83dATVxDBdgeJYwOgcAcsFlMsLFX9mgFJ//0VjUOC8wqPVfnaahBHWsRMZaHMrTMPOQn8WNQg3psqbizifyQ3TkVZjhW8wK2wEzABOhZ0ltKgnokc+SSW1laej7CEhEeSbjz5/xQRPi0dPZHfMeTYD1dYbEOMjkEqkDUaai5A5CCJzx7hs5lfUKEVRpTzQEGz7j+IzwMae7PAyS6CKuXZivhLZKWpiZ8/MRESoCHJtHEMSHYBANxjFLCQQmf83G+6Llzuw4e+COYVOkg2qEBSA4eKqTWO6FQ+0kBAgoGiTWznrkf3P1xLtR7Lu8OlMcd8DJIeXxq3jWX2Q54GaTMttp7ofK4A14GKY9PzbvmMtsBL4OU2VZ7L1Qed8DLIOXxqXnXXGY74GWQMttq74XK4w54GaQ8PjXvmstsB7wMUmZb7b1QedwBL4OUx6fmXXOZ7YCXQcpsq70XKo874GWQ8vjUvGsusx3wMkiZbbX3QuVxB7wMUh6fmnfNZbYDXgYps632Xqg87oCXQcrjU/Ouucx2wMsgZbbV3guVxx3wMkh5fGreNZfZDngZpMy22nuh8rgDXgYpj0/Nu+Yy2wEvg5TZVnsvVB53wMsg5fGpeddcZjvgZZAy22rvhcrjDpRgkPJ4A941e3egLHbg8XbrKosVe6/h3YEy3IH/A4Wbe/0ytEk0AAAAAElFTkSuQmCC[/img][br]Bevor du beginnst: Schaue auf die Uhr. [br][br]Wieviel Übungszeit bleibt dir noch (Zeitrahmen für das Thema Winkelhalbierende sind 2 Doppelstunden)?[br][br]Mögliche Aufgaben von S. 42/43: Nr. 1; Nr. 2; Nr. 3; Nr. 4; Nr. 5; Nr. 8; Nr. 10; Nr. 11.[br][br]Wähle deine Aufgaben selbst aus - beachte dabei:[br](1) Du solltest mindestens zwei „leichte“ (Nr. 1 – Nr. 5) und eine „schwerere“ (Nr. 8; 10; 11) Aufgabe bearbeiten[br](2) Schätze dein Können selbst ein.[br](3) Halte die Zeit im Blick[br][br]Kontrolliere anschließend deine Lösungen auf der nächsten Seite.